Physics MCQs for NEET — Practice Questions with Answers

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We consider a thermodynamic system. If ΔU represents the increase in its internal energy and W the work done by the system, which of the following statements is true ?

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Explanation

According to the first law of thermodynamics

ΔQ=ΔU+ΔW

In adiabatic process ΔQ=0, hence ΔU=ΔW

The volume of a gas is reduced adiabatically to 14 of its volume at 27°C, if the value of γ = 1.4, then the new temperature will be - 

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Explanation

For adiabatic change TVγ1 = constant

T2T1=V1V2γ1T2=V1V2γ1×T1

T2=VV/41.41×300=300×(4)0.4K

For an adiabatic expansion of a perfect gas, the value of ΔPP is equal to 

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Explanation

PVγ= constant : Differentiating both sides

PγVγ1dV+VγdP=0dPP=γdVV

A gas expands under constant pressure P from volume V1 toV2. The work done by the gas is 

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Explanation

Work done =PΔV=P(V2V1)

When heat in given to a gas in an isobaric process, then 

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Explanation

When heat is supplied at constant pressure, a part of it goes in the expansion of gas and remaining part is used to increase the temperature of the gas which in turn increases the internal energy.

One mole of a perfect gas in a cylinder fitted with a piston has a pressure P, volume V and temperature 273 K. If the temperature is increased by 1 K keeping pressure constant, the increase in volume is

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Explanation

For isobaric process V2V1=T2T1V2=V×274273

Increase =274V273V=V273

Unit mass of a liquid with volume V1 is completely changed into a gas of volume V2 at a constant external pressure P and temperature T. If the latent heat of evaporation for the given mass is L, then the increase in the internal energy of the system is -

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Explanation

ΔQ=ΔU+PΔV

mL = ΔU + P(V2V1)

⇒ ΔU = LP (V2V1) (∵ m = 1)

A gas expands 0.25m3 at constant pressure 103 N/m2, the work done is -

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Explanation

ΔW=PΔV=103×0.25=250J

If 300 ml of a gas at 27°C is cooled to 7°C at constant pressure, then its final volume will be -

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Explanation

VT at constant pressure

V1V2=T1T2

V2=V1T2T1=300×280300=280ml.

Which of the following is correct in terms of increasing work done for the same initial volume and final volume ?

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